The shape theory and, relatively new, coarse shape theory are very useful in studying of topological spaces, as well as of the corresponding algebraic invariants, especially, shape and coarse shape groups. By using certain ultrametrics on special sets of pro- and pro*-morphisms, we topologize those groups when they refer to compact metric spaces and we get topological groups. In the shape case, they are isomorphic to recently constructed topological shape homotopy groups, while in the coarse shape case we get the coarse shape invariants, denoted by π_k*^d*(X,x0). We have proven some important properties of π_k*^d*(X,x0) and provided few interesting examples
In this paper we consider some algebraic invariants of the coarse shape. We introduce functors pro*-...
In this paper we consider some algebraic invariants of the coarse shape. We introduce functors pro*-...
AbstractThe author and N. Uglešić have recently introduced a new classification of topological space...
The shape theory and, relatively new, coarse shape theory are very useful in studying of topological...
The shape theory and, relatively new, coarse shape theory are very useful in studying of topological...
The coarse shape groups are recently introduced. Given a pointed pair (X,X0,x0) and a kN, the relati...
The coarse shape groups are new topological invariants which are (coarse) shape and homotopy invaria...
AbstractThe author and N. Uglešić have recently introduced a new classification of topological space...
AbstractThe (pointed) coarse shape category Sh* (Sh⋆*), having (pointed) topological spaces as objec...
The coarse shape groups are new topological invariants which are (coarse) shape and homotopy invaria...
Abstract. The coarse shape groups are new topological invariants which are (coarse) shape and homoto...
Abstract. The coarse shape groups are new topological invariants which are (coarse) shape and homoto...
Given a category C, a certain category pro*-C on inverse systems in C is constructed, such that the ...
The paper is devoted to the study of coarse shape of Cartesian products of topological spaces. If th...
Given a category C, a certain category pro*-C on inverse systems in C is constructed, such that the ...
In this paper we consider some algebraic invariants of the coarse shape. We introduce functors pro*-...
In this paper we consider some algebraic invariants of the coarse shape. We introduce functors pro*-...
AbstractThe author and N. Uglešić have recently introduced a new classification of topological space...
The shape theory and, relatively new, coarse shape theory are very useful in studying of topological...
The shape theory and, relatively new, coarse shape theory are very useful in studying of topological...
The coarse shape groups are recently introduced. Given a pointed pair (X,X0,x0) and a kN, the relati...
The coarse shape groups are new topological invariants which are (coarse) shape and homotopy invaria...
AbstractThe author and N. Uglešić have recently introduced a new classification of topological space...
AbstractThe (pointed) coarse shape category Sh* (Sh⋆*), having (pointed) topological spaces as objec...
The coarse shape groups are new topological invariants which are (coarse) shape and homotopy invaria...
Abstract. The coarse shape groups are new topological invariants which are (coarse) shape and homoto...
Abstract. The coarse shape groups are new topological invariants which are (coarse) shape and homoto...
Given a category C, a certain category pro*-C on inverse systems in C is constructed, such that the ...
The paper is devoted to the study of coarse shape of Cartesian products of topological spaces. If th...
Given a category C, a certain category pro*-C on inverse systems in C is constructed, such that the ...
In this paper we consider some algebraic invariants of the coarse shape. We introduce functors pro*-...
In this paper we consider some algebraic invariants of the coarse shape. We introduce functors pro*-...
AbstractThe author and N. Uglešić have recently introduced a new classification of topological space...